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Wave equation in porous media can be derived from the Laplace equation and the Darcy's Law. Porous media are assumed to be homogenous and isotropic media. The governing equations are then derived by assuming that the depth of porous media is very small in comparison to its length scale. By mean...

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Main Author: ARYAWIMA (NIM 10104501); Pembimbing : Dr. Agus Yodi Gunawan dan Dr. Sri Rejeki P., BILLI
Format: Final Project
Language:Indonesia
Online Access:https://digilib.itb.ac.id/gdl/view/19960
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Institution: Institut Teknologi Bandung
Language: Indonesia
id id-itb.:19960
spelling id-itb.:199602017-09-27T11:43:05Z#TITLE_ALTERNATIVE# ARYAWIMA (NIM 10104501); Pembimbing : Dr. Agus Yodi Gunawan dan Dr. Sri Rejeki P., BILLI Indonesia Final Project INSTITUT TEKNOLOGI BANDUNG https://digilib.itb.ac.id/gdl/view/19960 Wave equation in porous media can be derived from the Laplace equation and the Darcy's Law. Porous media are assumed to be homogenous and isotropic media. The governing equations are then derived by assuming that the depth of porous media is very small in comparison to its length scale. By means of the perturbation method, in which the ratio between the wave amplitude and the depth is considered to be a small parameter, the previous equations lead to the so called Boussinesq equation. Solving the Boussinesq equation, we find that porous media can have a damping effect, i.e. it is reduces the amplitude of the wave. We also consider the wave propagation close to the beach after it passed through porous media. Results show that the amplitudo of the wave becomes increase due to the reflection effect of the sloping bottom of the sea. text
institution Institut Teknologi Bandung
building Institut Teknologi Bandung Library
continent Asia
country Indonesia
Indonesia
content_provider Institut Teknologi Bandung
collection Digital ITB
language Indonesia
description Wave equation in porous media can be derived from the Laplace equation and the Darcy's Law. Porous media are assumed to be homogenous and isotropic media. The governing equations are then derived by assuming that the depth of porous media is very small in comparison to its length scale. By means of the perturbation method, in which the ratio between the wave amplitude and the depth is considered to be a small parameter, the previous equations lead to the so called Boussinesq equation. Solving the Boussinesq equation, we find that porous media can have a damping effect, i.e. it is reduces the amplitude of the wave. We also consider the wave propagation close to the beach after it passed through porous media. Results show that the amplitudo of the wave becomes increase due to the reflection effect of the sloping bottom of the sea.
format Final Project
author ARYAWIMA (NIM 10104501); Pembimbing : Dr. Agus Yodi Gunawan dan Dr. Sri Rejeki P., BILLI
spellingShingle ARYAWIMA (NIM 10104501); Pembimbing : Dr. Agus Yodi Gunawan dan Dr. Sri Rejeki P., BILLI
#TITLE_ALTERNATIVE#
author_facet ARYAWIMA (NIM 10104501); Pembimbing : Dr. Agus Yodi Gunawan dan Dr. Sri Rejeki P., BILLI
author_sort ARYAWIMA (NIM 10104501); Pembimbing : Dr. Agus Yodi Gunawan dan Dr. Sri Rejeki P., BILLI
title #TITLE_ALTERNATIVE#
title_short #TITLE_ALTERNATIVE#
title_full #TITLE_ALTERNATIVE#
title_fullStr #TITLE_ALTERNATIVE#
title_full_unstemmed #TITLE_ALTERNATIVE#
title_sort #title_alternative#
url https://digilib.itb.ac.id/gdl/view/19960
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